Chapter 7
Introduction to Convection
(Material presented in this chapter are based on those in Chapters 6 and 7,
Fundamentals of Heat and Mass Transfer, Fifth Edition by Incropera and
DeWitt)
Convecti
Chapter 8
Forced convection: External
ows
(Material presented in this chapter are based on those in Chapter 7, Fundamentals of Heat and Mass Transfer, Fifth Edition by Incropera and DeWitt)
Forced con
Chapter 1
Conduction
(Material presented in this chapter are based on those in Chapters 2 & 3,
Fundamentals of Heat and Mass Transfer, Fifth Edition by Incropera and
DeWitt)
1.1
Introduction to conduc
Chapter 15
Mass transfer with chemical
reactions
(Material presented in this chapter are based on those in Chapter 16, Diusion mass transfer in uid systems second edition by EL Cussler and Chapter
14,
Chapter 13
Interface mass transfer
(Material presented in this chapter are based on those in Chapters 8 and 13,
Diusion mass transfer in uid systems second edition by EL Cussler)
In chapter (7), metho
Chapter 12
Heat exchangers
(Material presented in this chapter are based on those in Chapter 11, Fundamentals of Heat and Mass Transfer, Fifth Edition by Incropera and DeWitt)
Heat exchanger is a devi
CL242 Fundamentals of heat and mass transfer
Homework 4
Due 12/4/2011 (Tuesday) 5 PM
Instructions:
1. The questions for homework are from the problems section in the book Fundamentals of
Heat and Mass
CL242 Fundamentals of heat and mass transfer
Homework 2
Due 21/3/2011 (Monday) 5 PM
Instructions:
1. The questions for homework are from the problems section in chapters 2 to 5 in the book
Fundamental
Chapter 9
Forced Convection: Internal
Flows
(Material presented in this chapter are based on those in Chapter 8, Fundamentals of Heat and Mass Transfer, Fifth Edition by Incropera and DeWitt)
In the p
Chapter 2
Conduction in extended
surfaces
(Material presented in this chapter are based on those in Chapter 3, Fundamentals of Heat and Mass Transfer, Fifth Edition by Incropera and DeWitt)
2.1
Introd
Chapter 3
2-D Heat conduction
(Material presented in this chapter are based on those in Chapter 4, Fundamentals of Heat and Mass Transfer, Fifth Edition by Incropera and DeWitt)
Consider a slab of wid
Chapter 10
Natural or free convection
(Material presented in this chapter are based on those in Chapter 9, Fundamentals of Heat and Mass Transfer, Fifth Edition by Incropera and DeWitt)
In the previou
Chapter 11
Boiling
(Material presented in this chapter are based on those in Chapter 10, Fundamentals of Heat and Mass Transfer, Fifth Edition by Incropera and DeWitt)
In this chapter, the process of
Chapter 16
Simultaneous heat and mass
transport
(Material presented in this chapter are based on those in Chapters 20, Diffusion mass transfer in uid systems second edition by EL Cussler)
Processes th
1
CL260, Spring 2014
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 5: Fluctuations
Date: 10/02/2014
1. Fluctuation theory shows that for the canonical partition,
(N, V, E )eE/kT ,
Q(N, V
1
CL260, Spring 2014
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 4
Date: 01/02/2014
1. For the binomial distribution,
(N1 ) =
N!
,
N1 !N2 !
it was shown that the the maximum in the abo
1
CL260, Spring 2014
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 4
Date: 03/02/2014
1. For the canonical ensemble, obtain the derivatives ( E/V ),N and ( p/ )V,N to show that,
E
V
p
+
1
CL260, Spring 2014
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 1
Date: 26/01/2014
1. Show that the energy eigenvalues of a free particle conned to a cube of length a are given by,
E=
1
CL260, Spring 2014
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 2
Date: 26/01/2014
1. Given the Binomial expansion of (1 + x)M for x = O(1),
M
(1 + x)M =
M
tN
N =0
N =0
M !xN
,
N !(M
1
CL260, Spring 2012
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 7: Diatomic Molecules
Date: 17/02/2012
1. The empirical Morse function for ue (r) is
ue (r) = De cfw_[1 ea(rre ) ]2 1
F
1
CL260, Spring 2013
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 1
Date: 14/01/2013
1. Show that the energy eigenvalues of a free particle conned to a cube of length a are given by,
E=
1
CL260, Spring 2013
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 4
Date: 01/02/2012
1. For the canonical ensemble, obtain the derivatives ( E/V ),N and ( p/ )V,N to show that,
E
V
p
+
1
CL260, Spring 2013
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 5: Fluctuations
Date: 12/02/2013
1. Fluctuation theory shows that for the canonical partition,
(N, V, E )eE/kT ,
Q(N, V
1
CL260, Spring 2013
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 2
Date: 23/01/2013
1. Given the Binomial expansion of (1 + x)M for x = O(1),
M
(1 + x)M =
M
tN
N =0
N =0
M !xN
,
N !(M
1
CL260, Spring 2013
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 3
Date: 01/02/2013
1. For the binomial distribution,
(N1 ) =
N!
,
N1 !N2 !
it was shown that the the maximum in the abo
1
CL260, Spring 2013
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 2(B)
Date: 23/01/2013
1. Consider an ensemble having 4 systems each which can be in any one of the four energy states:
1
CL260, Spring 2012
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 5 & 6: Fluctuations & Ideal Monoatomic Gas
Date: 17/02/2012
1. In deriving the limiting case of Boltzmann statistics, w
1
CL260, Spring 2012
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 3
Date: 03/02/2012
1. For the canonical ensemble, obtain the derivatives ( E/V ),N and ( p/ )V,N to show that,
E
V
p
+
1
CL260, Spring 2012
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 2
Date: 28/01/2012
1. For the binomial distribution,
(N1 ) =
N!
,
N1 !N2 !
it was shown that the the maximum in the abo
1
CL260, Spring 2012
CL 260: Molecular and Statistical Thermodynamics
Tutorial - 1
Date: 14/01/2012
1. Show that the energy eigenvalues of a free particle conned to a cube of length a are given by,
E=